Chih-Wei CHEN 陳志偉

My research focuses on the Ricci flow and its solitons. I also study CR geometry by means of geometric flows. I try to keep up with developments of mean curvature flow, convergence theory (e.g. Cheeger-Colding theory), etc.

I'm recently interested in theoretical analysis of Manifold Learning. With my colleagues, we organize a laboratory HAMLT to pursuit integrated study of Manifold Learning.

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E-mail: BabbageTW at gmail.com

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What I mean is that there exists at least one (fixed) Type I point when the metric collapses. In fact, it seems that Type II point set has measure zero. For more information, please refer to my article with Zhenlei Zhang. All comments are welcome!